Correct option is B
Given:
Time A = 28 hours, Time B = 21 hours
Formula Used:
Total time = \frac{A \times B}{A + B}
Solution:
So the correct answer is (b).
Two pipes A and B can fill a tank in 28 hours and 21 hours, respectively. If both the pipes are opened simultaneously, then the time taken (in hours) to fill the tank is:
Given:
Time A = 28 hours, Time B = 21 hours
Formula Used:
Total time = \frac{A \times B}{A + B}
Solution:
So the correct answer is (b).
Two pipes A and B can fill a tank in 28 hours and 21 hours, respectively. If both the pipes are opened simultaneously, then the time taken (in hours) to fill the tank is:
Pipe A can fill a tank in 16 hours, pipe B can fill the same tank in 28 hours and pipe C can fill the same tank in 8 hours. The time taken by them to fill the same tank if they operate together is:
Three water pipes m, n and p, take 5, 6 and 12 hours, respectively, to fill a water tank. If all three pipes are opened at the same time, then the required time to fill the water tank will be:
Two pipes, A and B, can fill the tank in 60 hours and 90 hours, respectively. If both thepipes are opened simultaneously, in how many hours will 75% of the tank be filled?
A pipe can fill a tank in 9 hours. Another pipe can empty the filled tank in 63 hours. If both the pipes are opened simultaneously, then the time (in hours) in which the tank will be two-third filled, is:
A pipe can fill a tank in 6 hours, and another pipe can fill the same tank in 8 hours. If both pipes are opened at the same time, how long (in hours, rounded off to one decimal place) will it take to fill the tank?
Pipe X can fill a tank 7 times faster in comparison to pipe Y. It takes 49 minutes for pipe X and Y to fill the tank together. How much time will pipe Y alone take to fill the tank?
Suggested Test Series
Suggested Test Series